Finite range momentum and density dependent effective interaction and analysis of nuclear incompressibility
Journal Article
·
· Physical Review, C (Nuclear Physics); (United States)
- Physics Department, University of Burdwan, Burdwan (en713104 (India))
- Saha Institute of Nuclear Physics, 1/AF, Bidhan Nagar, Calcutta (en700064 (India))
- Variable Energy Cyclotron Centre, 1/AF, Bidhan Nagar, Calcutta (en700064 (India))
Extraction of the nuclear matter incompressibility [ital K][sub [infinity]] from the experimental giant monopole resonance (GMR) data via liquid drop type expansion of compression modulus of finite nuclei [ital K][sub [ital A]] is found to be fraught with uncertainties. Hence a realistic finite range effective interaction is constructed that reproduces the bulk properties of nuclear systems as well as the GMR data in the Thomas-Fermi approximation. The nuclear matter incompressibility calculated with this interaction is found to be 226 MeV. A numerical scheme is also proposed which enables us to extract the various coefficients occurring in the expansion of [ital K][sub [ital A]] employing this effective interaction.
- OSTI ID:
- 5339583
- Journal Information:
- Physical Review, C (Nuclear Physics); (United States), Journal Name: Physical Review, C (Nuclear Physics); (United States) Vol. 49:1; ISSN 0556-2813; ISSN PRVCAN
- Country of Publication:
- United States
- Language:
- English
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Related Subjects
663110* -- General & Average Properties of Nuclei & Nuclear Energy Levels-- (1992-)
663300 -- Nuclear Reactions & Scattering
General-- (1992-)
73 NUCLEAR PHYSICS AND RADIATION PHYSICS
ASYMMETRY
ATOMIC MODELS
COMPRESSIBILITY
LIQUID DROP MODEL
MATHEMATICAL MODELS
MATHEMATICS
MATTER
MECHANICAL PROPERTIES
NUCLEAR MATTER
NUCLEAR MODELS
NUMERICAL ANALYSIS
RANDOM PHASE APPROXIMATION
THOMAS-FERMI MODEL
663300 -- Nuclear Reactions & Scattering
General-- (1992-)
73 NUCLEAR PHYSICS AND RADIATION PHYSICS
ASYMMETRY
ATOMIC MODELS
COMPRESSIBILITY
LIQUID DROP MODEL
MATHEMATICAL MODELS
MATHEMATICS
MATTER
MECHANICAL PROPERTIES
NUCLEAR MATTER
NUCLEAR MODELS
NUMERICAL ANALYSIS
RANDOM PHASE APPROXIMATION
THOMAS-FERMI MODEL